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Published byRoderick Dickerson Modified over 6 years ago
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EUROnu design System target/horn made of AlBeMet and aluminium
- First calculations Gérard Gaudiot 30/06/2010
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Generalities on AlBeMet
AlBeMet® (Brush Willman) AM162 is a 62% beryllium / 38% aluminium composite It is a dispersion of Al in Be rather than a true alloy - low density, high elastic modulus 193 GPa (almost the same as steel) and welding by the same technologies than aluminium (5083 or 5086, with Mg) ** answer in wait for (Mg-Si) ** - disadvantage : health and safety concerns during manufacturing (beryllium dust → disabling lung illness , often fatal)
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Machinability - additional set-up due to the safety when machining AlBeMet - 20% slower speeds as compared to aluminium alloys → roughly 25% longer to fabricate than an aluminium alloy Cost volume price comparaison : times more expensive than aluminium → reduce the amount of AlBeMet
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To know if they can reduce the AlBeMet volume , it is necessary to make calculations .
Determine the position of separation simple axisymetrical models - several positions of joint AlBeMet / Al continuous regime - thermal loading (beam power and Joule effect) - mechanical load (magnetic pressure during a pulse of current) → peak of stress in the joint AlBeMet / Al (Young’ modulus and coefficients of thermal expansion are differents)
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Properties of materials
AlBeMet AM162 aluminium 6082-T6 Young’s modulus GPa 193 70 Poissons’ratio 0,17 0,23 density kg/m3 2100 2700 thermal conductivity at 25°C W/m.K 210 180 coefficient of thermal expansion ppm/K 13,9 23,8 electrical resistivity at 25°C Ω.m for calculation at °C → 3,5.10-8 5.10-8 4,0.10-8
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- beam : at the same time 1 MW into each system
Data for calculation → 4 systems target/horn - beam : at the same time 1 MW into each system - peak current in horn 300 kA pulses Imax T0 TC s ,08 s (12,5 Hz) r.m.s. current : i = Imax .(T0/2Tc)1/2 = A
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Model and loading axisymetric model Design given by Christoph Bobeth
glass 5 632 532 aluminium 6082-T6 AlBeMet AM162 5 10 R 32 R12 R100 ? mm
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Magnetic pressure to be checked !!! p = μ0.I² /8π²R² R r
3, N/mm² p = μ0.I² /8π²r² r 9,95 N/mm² 1,40 N/mm² Magnetic pressure to be checked !!!
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to be continued
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